• 検索結果がありません。

Confirmation Note ACSEAST 2016

N/A
N/A
Protected

Academic year: 2018

シェア "Confirmation Note ACSEAST 2016"

Copied!
1
0
0

読み込み中.... (全文を見る)

全文

(1)

Annual Conference of Southeast Asian Studies in Taiwan

ACSEAST 2016

Confirmation of Participation

Name

Nationality

Title (Faculty / Student)

Prof. / Dr. / Mr. /Ms.

Current Address

Institution

Gender

Female / Male

Contact Number / E-mail Emergency Contact

Food Request

(General/Vegetarian/Others )

Apply for

Accommodation Grant?

Yes / No

Note: The accommodation will be arranged by ACSEAST 2016 Secretariat.

Attendance

□ September 22

nd

□ September 23

rd Apply for the Best Paper

Award of ACSEAST 2016?

Yes / No

Note: For those apply for this award, please submit the full paper by September 1st.

Apply for Best Paper Award for Young Scholar of

ACSEAST 2016?

Yes / No

Note: Limited to doctoral/master/undergraduate students, please submit the full paper by September 1st.

Would You Like to Serve as Chairperson or Discussant

of the Panel?

Yes / No

Please submit this confirmation note to [email protected] by June

20

th

, for further inquiry please contact Ms. Nina Yen by +886-2-

82377290. After confirming the attendance from paper presenters, we

will announce the accommodation arrangement very soon.

参照

関連したドキュメント

“Breuil-M´ezard conjecture and modularity lifting for potentially semistable deformations after

We provide an efficient formula for the colored Jones function of the simplest hyperbolic non-2-bridge knot, and using this formula, we provide numerical evidence for the

Section 3 is first devoted to the study of a-priori bounds for positive solutions to problem (D) and then to prove our main theorem by using Leray Schauder degree arguments.. To show

As in [6], we also used an iterative algorithm based on surrogate functionals for the minimization of the Tikhonov functional with the sparsity penalty, and proved the convergence

Topological conditions for the existence of a multisymplectic 3- form of type ω (or equivalently of a tangent structure) on a 6-dimensional vector bundle will be the subject of

The theory of log-links and log-shells, both of which are closely related to the lo- cal units of number fields under consideration (Section 5, Section 12), together with the

We relate group-theoretic constructions (´ etale-like objects) and Frobenioid-theoretic constructions (Frobenius-like objects) by transforming them into mono-theta environments (and

The theory of log-links and log-shells, which arise from the local units of number fields under consideration (Section 5), together with the Kummer theory that relates